2011
DOI: 10.1002/sec.270
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An elliptic curve secret sharing key management scheme for mobile ad hoc networks

Abstract: In mobile ad hoc networks (MANETs), traditional security solutions are not adequate due to the infrastructureless nature and the absence of centralized administration. In this paper, a threshold key management scheme for MANETs is presented. The proposed scheme is implemented using elliptic curve dlog-based cryptosystem. In this scheme, an off-line central authority (CA) is required in the initialization phase before network deployment. The CA creates and preloads the shares matrix for each mobile node in the … Show more

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Cited by 3 publications
(1 citation statement)
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“…Based on Shamir's scheme and Elliptic Curve, Hua & Aimin (2010) and Binu & Sreekumar (2017) have both published a method where a set of secrets are shared by Shamir's polynomial coefficients using elliptic curves bilinear pairing and a cryptographic hash function. Moreover, to study key management for MANETs, Dahshan & Irvine (2011) put forward a new scheme for sharing a matrix of secrets among mobile nodes using Lagrange Polynomial Interpolation and ECDLP. His method is divided in two main parts, an offline initialization phase where a central authority distributes pairs of long term public/private keys for each node, and an online phase in which the node with the largest identity number considered as a dealer, generates session keys using his own long term private key, then collects public session keys to reconstruct secrets by interpolation.…”
Section: Related Workmentioning
confidence: 99%
“…Based on Shamir's scheme and Elliptic Curve, Hua & Aimin (2010) and Binu & Sreekumar (2017) have both published a method where a set of secrets are shared by Shamir's polynomial coefficients using elliptic curves bilinear pairing and a cryptographic hash function. Moreover, to study key management for MANETs, Dahshan & Irvine (2011) put forward a new scheme for sharing a matrix of secrets among mobile nodes using Lagrange Polynomial Interpolation and ECDLP. His method is divided in two main parts, an offline initialization phase where a central authority distributes pairs of long term public/private keys for each node, and an online phase in which the node with the largest identity number considered as a dealer, generates session keys using his own long term private key, then collects public session keys to reconstruct secrets by interpolation.…”
Section: Related Workmentioning
confidence: 99%